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(DODS) genomometric activity score (GSAS) scatter plot user manual 1.t^\prime):C\in \cC,\tau\in E(c)\}$. Then we can simply use [Lemma \[lem:junta\]]{} instead of [Lemma \[lem:jerseys\]]{} to get a smaller [$d$-local]{} $(n,n,d,b_1,b_2)$-chromatic pseudo-clique for every $c\in C\in\cC$, which gives us the following generalisation of [Theorem \[thm:jigsaw\]]{}.
\[thm:genjigsaw\] Let $d\geq 2$ be an integer and let $r$ be a positive integer. Let $\cF$ be a $2$-colourable family of graphs such that $|E(\cF)| = r$ and $|V(\cF)| = \ell$. Then there is a real number $b = b(d,r,\ell)>0$ such that for every integer $n\geq \max(d,b,\ell)$ there is an $\eps=\eps(d,r,\ell)>0$ such that the following holds: Let $\cP$ be a partition of $V(\cF)$ into sets $V_1,V_2$ of sizes $|V_1|=n/d+\ell$ and $|V_2|=(n-|V_1|)/d+r$. For every set $S\subseteq V_2$ of size $|S|=\ell$, and every pair $\{S,S^c\}$ of disjoint sets of $V_2$ and every set $\sS\subseteq V(\cF)$ of size at least $|S|+\eps|\
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